Some, out of infinitely many possible ways, are:
1, 2, 4, 10 : U(n) = (n^3 - 5*n^2 + 10*n - 4)/2 for n = 1, 2, 3, 4
1, 2, 4, 9 : U(n) = (2*n^3 - 9*n^2 + 19*n - 6)/6 for n = 1, 2, 3, 4
1, 2, 4, 8 : U(n) = (3*n^3 - 3*n^2 + 8*n)/6 for n = 1, 2, 3, 4
1, 2, 4, 8 : U(1) = 1, U(n+1) = 2*U(n) for n = 1, 2, 3, 4
Note that the last two are the same sequence but with entirely different rules.
If each of the ways is equally likely then it is the probability of the event but otherwise it is simply a ratio.
There are many possible ways: A prime A counting number An integer A rational number A real number are some.
4 Possible ways
There are 4 possible options for first place. There are then 3 possible options for second place. Then there are 2 possible options for third place, and only 1 left for fourth place. Thus the number of options if 4x3x2x1. This works out at 24, so there are 24 ways you can line up 4 people.
There are many ways that it is possible to learn from others at work. You can learn by watching others. You can also learn by asking questions.
number of outcomes divided by the number of ways of occurrence
properties of probability
probability
two possible ways 1 and the other number or the number an 1
There are 39 possible combinations to obtain $0.49. See the image below with the complete list of possible combinations.
If each of the ways is equally likely then it is the probability of the event but otherwise it is simply a ratio.
There are many possible ways: A prime A counting number An integer A rational number A real number are some.
The probability of event A is the number of ways event A can occur divided by the total number of possible outcomes. For example, the number of ways you can role a single die is 6, the number of ways to get an even number (2,4, or 6) is 3. So the probability of an even number is 3/6 or .5
3 ways, out of 12 possible outcomes.
3
Possibilities means the number of ways in which a problem can be solved. " every thing is possible even the Impossible says that IM- Possible"
The total number of possible outcomes of a compound event can be determined by multiplying the number of possible outcomes of each individual event. This is based on the fundamental principle of counting, which states that if one event can occur in (m) ways and a second event can occur independently in (n) ways, the two events together can occur in (m \times n) ways. This multiplication applies to any number of independent events, allowing for a systematic way to calculate the total outcomes for more complex scenarios.